It has 6 vertices.
There is no such convex polyhedron in normal geometries because it does not satisfy the Euler characteristic. That requires that Faces + Vertices = Edges + 2
If the object is a convex polyhedron, then, by Euler's characteristics, it should have 23 faces.
There is not a polyhedron with the given number of faces, edges and vertices.
Yes, a polyhedron is a solid bounded by polygonal regions, which are the faces of the polyhedron. These faces are formed by the intersection of planes, and the edges of the polyhedron are the line segments where these faces meet. The vertices are the points where the edges converge. Thus, a polyhedron is defined by its flat faces, straight edges, and vertices.
It is a triangular prism that has 5 faces, 6 vertices and 9 edges
There is no such convex polyhedron in normal geometries because it does not satisfy the Euler characteristic. That requires that Faces + Vertices = Edges + 2
If the object is a convex polyhedron, then, by Euler's characteristics, it should have 23 faces.
A polyhedron has 30 edges and 12 vertices. How many faces does it have
A 20-sided polyhedron is called an icosahedron. It has 20 equilateral triangle faces, 30 edges, and 12 vertices. It is a regular convex polyhedron with rotational symmetry.
There is not a polyhedron with the given number of faces, edges and vertices.
A sphere is not a polyhedron because it has no edges, no vertices and no flat faces The word 'polyhedron' means many faces.
A polyhedron must have at least 4 faces, at least 4 vertices and at least 6 edges.
It is a triangular prism that has 5 faces, 6 vertices and 9 edges
For a simply connected polyhedron,Faces + Vertices = Edges + 2
The numbers in the question do not satisfy the Euler characteristic so there cannot be such a [convex] polyhedron.
No, F + V = E + 2That's Euler's polyhedron formula (or Theorem). For a normal 3-d polyhedron to exist it must conform to that equation.
Such a polyhedron cannot exist. According to the Euler characteristics, V + F - E = 2, where V = vertices, F = faces, E = edges. This would require that the polyhedron had only two faces.